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Questions -
Q1. The sum of two numbers is 84, and one of them is 12 more than the other. What are the two numbers?
Q2. One number is 10 more than another. The sum of twice the smaller plus three times the larger, is 55. What are the two numbers?
Q3. The sum of two consecutive numbers is 37. What are they?
Q4. An electric motor makes 3,000 revolutions per minutes. How many degrees does it rotate in one second?
Q5. A class average mark in an exam is 70. The average of students who scored below 60 is 50. The average of students who scored 60 or more is 75. If the total number of students in this class is 20, how many students scored below 60?
Using the job description and evaluation method that you created for the exercises in weeks 2 & 3, and the feedback from peers, design a proposal for a competitive compensation package for the position, including the following elements:
The population was 2600 in 2004. Find the exponential function that represents the population t years after 2004.
Obtain the system of equations whose solutions give the pressure distribution in the reservoir at the end of 10 days. Use a time step of 5 days to generate the system of equations
Abby ran 3 times as many laps as Karen. Adding 4 to the number of laps Abby ran and then dividing by 7 gives the number of laps Jill ran. Jill ran 1 lap. How many laps did Karen run
A tank is of the shape of an inversed cone as shown in the following figure. It is filled with water of density ρ =1000 kg/m3. Find the work needed to pump the water in the tank to a point 2 meters above the top of the tank
Find a sequence different from an = 2n that satisfies the recurrence an = 2an-1.
a cat scan produces equally spaced cross-sectional views of a human organ that provide information about the organ
the cost of transporting a large truck load was $35 dollars ,that of a small one was $25. what is the mos economical way of shipping the 150 machines?
How does the effective interest rate compare with the compounded rate on a loan or investment? Illustrate your answer with an example that shows the compounded.
A projectile is fired straight upward at 141m/s. How fast is it moving at the instant it reaches the top of its trajectory? Suppose instead that it were fired upward at 45 degree. What would be its speed at the top of its trajectory?
Many spreadsheet, symbolic-calculation, and statistical-analysis programs have built-in routines for generating random variates from standard distributions.
Find the value of theta that maximizes g(theta) and find the maximum value. Write the directional derivative at P as a function of theta; call this function g(theta).
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